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Azer Sign-changing radial solutions for a semilinear problem on exterior domains with nonlinear boundary conditions

Boletim da Sociedade Paranaense de Matemática, 2024-05, Vol.42, p.1-10

2024

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Radial solutions with a prescribed number of zeros for a superlinear Dirichlet problem in annular domain

Electronic journal of differential equations, 2016-05, Vol.2016 (114), p.1-14

2016

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Existence and uniqueness of positive almost periodic solutions for systems of nonlinear delay integral equations

Electronic journal of differential equations, 2015-04, Vol.2015 (116), p.1-12

2015

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Topological methods in the study of positive solutions for operator equations in ordered Banach spaces

Electronic journal of differential equations, 2016-07, Vol.2016 (171), p.1-13

2016

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Radial positive solutions for a nonpositone problem in an annulus

Electronic journal of differential equations, 2014-04, Vol.2014 (119), p.1-10

2014

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Positive Stepanov-like almost automorphic solutions for systems of nonlinear delay integral equations

Electronic journal of differential equations, 2021-05, Vol.2021 (1-104), p.43

2021

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Positive Stepanov-like almost automorphic solutions for systems of nonlinear delay integral equations

Electronic journal of differential equations, 2021-05, Vol.2021 (43), p.1-15

2021

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Nonexistence of radial positive solutions for a nonpositone problem

Electronic journal of differential equations, 2011-02, Vol.2011 (26), p.1-7

2011

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Bounds for the spectral radius of positive operators

Electronic journal of differential equations, 2022-04, Vol.2022 (1-87), p.29

2022

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Bounds for the spectral radius of positive operators

Electronic journal of differential equations, 2022-04, Vol.2022 (29), p.1-7

2022

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Radial positive solutions for a nonpositone problem in a ball

Electronic journal of differential equations, 2009-03, Vol.2009 (44), p.1-11

2009

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FIXED POINT THEOREMS IN THE STUDY OF OPERATOR EQUATIONS IN ORDERED BANACH SPACES

International journal of pure and applied mathematics : IJPAM, 2016-10, Vol.107 (4)

2016

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Existence of non-negative solutions for nonlinear equations in the semi-positone case

Electronic journal of differential equations, 2006-09, Vol.Conference (14), p.249-254

2006

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Existence of Sign Changing Radial Solutions for Elliptic Equation Involving the p-Laplacian on Exterior Domains

Innovations in Smart Cities and Applications, p.937-960

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Positive solutions of nonlinear delay integral equations modelling epidemics and population growth

Extracta mathematicae, 1993, Vol.8 (2-3), p.153-157

1993

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Positive solutions of nonlinear delay integral equations modelling epidemics and population growth

Extracta mathematicae, 1993, Vol.8 (2-3), p.153-157

1993

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Azer Sign-changing radial solutions for a semilinear problem on exterior domains with nonlinear boundary conditions

Radial solutions with a prescribed number of zeros for a superlinear Dirichlet problem in annular domain

Existence and uniqueness of positive almost periodic solutions for systems of nonlinear delay integral equations

Topological methods in the study of positive solutions for operator equations in ordered Banach spaces

Radial positive solutions for a nonpositone problem in an annulus

Positive Stepanov-like almost automorphic solutions for systems of nonlinear delay integral equations

Positive Stepanov-like almost automorphic solutions for systems of nonlinear delay integral equations

Nonexistence of radial positive solutions for a nonpositone problem

Bounds for the spectral radius of positive operators

Bounds for the spectral radius of positive operators

Radial positive solutions for a nonpositone problem in a ball

FIXED POINT THEOREMS IN THE STUDY OF OPERATOR EQUATIONS IN ORDERED BANACH SPACES

Existence of non-negative solutions for nonlinear equations in the semi-positone case

Existence of Sign Changing Radial Solutions for Elliptic Equation Involving the p-Laplacian on Exterior Domains

Positive solutions of nonlinear delay integral equations modelling epidemics and population growth

Positive solutions of nonlinear delay integral equations modelling epidemics and population growth

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